The Net Present Value (NPV) of Project-A
Year |
Annual cash flows ($) |
Present Value Factor (PVF) at 10.00% |
Present Value of annual cash flows ($) [Annual cash flow x PVF] |
1 |
160 |
0.909091 |
145.45 |
2 |
160 |
0.826446 |
132.23 |
3 |
160 |
0.751315 |
120.21 |
4 |
160 |
0.683013 |
109.28 |
TOTAL |
507.18 |
||
Net Present Value (NPV) of the Project = Present value of annual cash inflows – Initial investment costs
= $507.18 - $280
= $227.18
The Net Present Value (NPV) of Project-B
Year |
Annual cash flows ($) |
Present Value Factor (PVF) at 10.00% |
Present Value of annual cash flows ($) [Annual cash flow x PVF] |
1 |
180 |
0.909091 |
163.64 |
2 |
180 |
0.826446 |
148.76 |
3 |
180 |
0.751315 |
135.24 |
TOTAL |
447.63 |
||
Net Present Value (NPV) of the Project = Present value of annual cash inflows – Initial investment costs
= $447.63 - $280
= $167.63
DECISION
The “PROJECT-A” should be accepted, since it has the highest Positive NPV of $227.18.
NOTE
The formula for calculating the Present Value Inflow Factor (PVIF) is [1 / (1 + r)n], where “r” is the Discount Rate/Cost of capital and “n” is the number of years.
3- ApplyWk3 uz (Que Mon The following are the cash flows of two independent projects 11...
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